Published: 1972 Received: July 31, 1971Available on J-STAGE: September 29, 2006Accepted: -
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Date of correction: September 29, 2006Reason for correction: -Correction: AUTHORDetails: Wrong : K. F. CLANCEY1), C. R. PUTNAM1) Right : K. F. CLANCEY1), C. R. PUTNAM2)
Date of correction: September 29, 2006Reason for correction: -Correction: AFFILIATIONDetails: Wrong :
1) University of Georgia Purdue University
Right :
1) University of Georgia
2) Purdue University
Date of correction: September 29, 2006Reason for correction: -Correction: CITATIONDetails: Wrong : 1) K. F. Clancey, Examples of non-normal seminormal operators whose spectra are not spectral sets, Proc. Amer. Math. Soc., 24 (1970), 797-800. 2) K. F. Clancey and C. R. Putnam, The local spectral behavior of completely subnormal operators, Trans. Amer. Math. Soc., 163 (1972), 239-244. 3) K. F. Clancey and C. R. Putnam, The spectra of hyponormal integral operators, Comm. Math. Helv. (to appear). 4) T. W. Gamelin, Uniform Algebras, Prentice Hall, 1969. 5) A. D. Joshi, Hyponormal polynomials of monotone shifts, Thesis, Purdue University, 1971. 6) A. Lebow, On von Neumann's theory of spectral sets, J. Math. Anal. Appl., 7 (1963), 64-90. 7) S. Mergelyan, Uniform approximations to functions of a complex variable, Amer. Math. Soc. Trans., No. 10, 1954. 8) J. von Neumann, Eine Spektraltheorie für allgemeine Operatoren eines unitären Raumes, Math. Nachr., 4 (1951), 258-281. 9) C. R. Putnam, An inequality for the area of hyponormal spectra, Math. Zeits., 116 (1970), 323-330. 10) C. R. Putnam, The spectra of subnormal operators, Proc. Amer. Math. Soc., 28 (1971), 473-477. 11) C. R. Putnam, The spectra of completely hyponormal operators, Amer. J. Math., 93 (1971), 699-708. 12) F. Riesz and B. Sz.-Nagy, Functional Analysis, Frederick Ungar Pub. Co., New York, 1955. 13) J. G. Stampfli, Hyponormal operators and spectral density, Trans. Amer. Math. Soc., 117 (1965), 469-476. 14) J. G. Stampfli, Which weighted shifts are subnormal, Pacific J. Math., 17 (1966), 367-379. 15) L. Zalcman, Analytic capacity and rational approximation, Lecture Notes in Mathematics, no. 50, Springer, 1968.
Right : [1] K. F. Clancey, Examples of non-normal seminormal operators whose spectra are not spectral sets, Proc. Amer. Math. Soc., 24 (1970), 797-800. [2] K. F. Clancey and C. R. Putnam, The local spectral behavior of completely subnormal operators, Trans. Amer. Math. Soc., 163 (1972), 239-244. [3] K. F. Clancey and C. R. Putnam, The spectra of hyponormal integral operators, Comm. Math. Helv. (to appear). [4] T. W. Gamelin, Uniform Algebras, Prentice Hall, 1969. [5] A. D. Joshi, Hyponormal polynomials of monotone shifts, Thesis, Purdue University, 1971. [6] A. Lebow, On von Neumann's theory of spectral sets, J. Math. Anal. Appl., 7 (1963), 64-90. [7] S. Mergelyan, Uniform approximations to functions of a complex variable, Amer. Math. Soc. Trans., No. 10, 1954. [8] J. von Neumann, Eine Spektraltheorie für allgemeine Operatoren eines unitären Raumes, Math. Nachr., 4 (1951), 258-281. [9] C. R. Putnam, An inequality for the area of hyponormal spectra, Math. Zeits., 116 (1970), 323-330. [10] C. R. Putnam, The spectra of subnormal operators, Proc. Amer. Math. Soc., 28 (1971), 473-477. [11] C. R. Putnam, The spectra of completely hyponormal operators, Amer. J. Math., 93 (1971), 699-708. [12] F. Riesz and B. Sz.-Nagy, Functional Analysis, Frederick Ungar Pub. Co., New York, 1955. [13] J. G. Stampfli, Hyponormal operators and spectral density, Trans. Amer. Math. Soc., 117 (1965), 469-476. [14] J. G. Stampfli, Which weighted shifts are subnormal, Pacific J. Math., 17 (1966), 367-379. [15] L. Zalcman, Analytic capacity and rational approximation, Lecture Notes in Mathematics, no. 50, Springer, 1968.
Date of correction: September 29, 2006Reason for correction: -Correction: PDF FILEDetails: -